Solve for x when a,b and c are negative constants
1. (ax+b)/c≤b
2. If a>1 then prove that a²>1
1.(ax+b)/c≤b
ax+b≥bc
ax≥bc-b
x≤(bc-b)/a
2. If a>1 then a-1>0
Let's check a²-1=(a-1)(a+1)
a-1>0 and a+1>0
In this way a²-1>0 ⇒ a²>1
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